Statistical measures of complexity hold significant potential for applications in D-dimensional
finite fermion systems, spanning from the quantification of the internal disorder of atoms and …

An information-theoretical study of the Dirac oscillator and the usual quantum oscillator is
provided, in terms of the respective spatial densities. The comparative analysis is grounded …

The position and momentum spreading of the electron distribution of the two‐dimensional
confined hydrogenic atom, which is a basic prototype of the general multidimensional …

The spreading of the stationary states of the multidimensional single-particle systems with a
central potential is quantified by means of Heisenberg-like measures (radial and logarithmic …

We revisit entropic formulations of the uncertainty principle (UP) for an arbitrary pair of
positive operator-valued measures (POVM) A and B, acting on finite dimensional Hilbert …

Binding energies, oscillator strengths, and polarizabilities of hydrogen-like atoms embedded
in dense quantum plasmas are calculated in high precision by employing the generalized …

The discrepancy among one-electron and two-electron densities for diverse N-electron
atomss, enclosing neutral systems (with nuclear charge Z= N) and charge-one ions (| N− Z …

The entropic moments of the probability density of a quantum system in position and
momentum spaces describe not only some fundamental and/or experimentally accessible …

The fundamental information-theoretic measures (the Rényi R p [ρ] and Tsallis T p [ρ]
entropies, p> 0) of the highly-excited (Rydberg) quantum states of the D-dimensional (D> 1) …

The Rényi entropies $ R_ {p}[\rho], 0< p<\infty $ of the probability density $\rho_ {n, l, m}(\vec
{r\,}) $ of a physical system completely characterize the chemical and physical properties of …